#include <Distributions.h>
Inheritance diagram for DistLaplace:


Public Methods | |
| DistLaplace (Zahl lamb=1, Zahl para=0) | |
| virtual | ~DistLaplace () |
| virtual string | DistributionName () |
| virtual Zahl | pdf (Zahl y, Zahl para, Zahl para1) |
| virtual Zahl | Transform (Zahl y, Zahl para, Zahl para1) |
| virtual Zahl | cdf (Zahl y, Zahl para, Zahl para1) |
| virtual int | Range () |
| virtual Zahl | mgf (Zahl y, Zahl para, Zahl para1) |
| virtual Zahl | Moment (int k, Zahl para, Zahl para1) |
| virtual Zahl | Mean (Zahl para, Zahl para1) |
| virtual Zahl | Variance (Zahl para, Zahl para1) |
| virtual Zahl | Skewness (Zahl para, Zahl para1) |
| virtual Zahl | Kurtosis (Zahl para, Zahl para1) |
| virtual Zahl | LogLikelihood (Zahl y, Zahl para, Zahl para1) |
| virtual Zahl | CharacteristicFunction (Zahl y, Zahl para, Zahl para1) |
| virtual Zahl | Median (Zahl para, Zahl para1) |
| virtual Zahl | Q1 (Zahl para, Zahl para1) |
| virtual Zahl | Q3 (Zahl para, Zahl para1) |
| virtual Zahl | Mode (Zahl para, Zahl para1) |
| virtual Zahl | qMean (Zahl para, Zahl para1) |
| virtual Zahl | qMode (Zahl para, Zahl para1) |
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Reimplemented from DistExp. |
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Returns a string specifying the name of this distribution.
Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Transforms the uniform variate y into an exponentially transformed one with parameter para, which can be different from the parameter stored inside the class.
Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Returns the density of the exponential distribution evaluated at y: Lambda*exp(-Lambda*y).
Reimplemented from DistExp. |
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Reimplemented from DistExp. |
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Reimplemented from DistExp. |
1.2.7 written by Dimitri van Heesch,
© 1997-2001